Art No.
|
Title |
Author (s) |
|
1 |
A
Fuzzy Soft Quotient Topology and Its Properties
|
Haripamyu,
Riri
Alfakhriati,
Monika Rianti
Helmi,
Jenizon |
|
2 |
Simple Integral Representations for the Fibonacci and Lucas
Numbers |
S. M. Stewart |
|
3 |
Fekete-Szegö Inequality for Sakaguchi Type of functions in Petal Shaped
Domain
|
E. K.
Nithiyanandham and
B. Srutha
Keerthi |
|
4 |
Toeplitz Determinant for Sakaguchi Type Functions Under Petal Shaped
Domain
|
B. Nandhini and
B. Srutha
Keerthi |
|
5 |
Introducing
the Picard-S3 Iteration for Fixed Points |
P. Singh,
V. Singh and
S.
Singh |
|
6 |
D-Iterative Method for
Solving a Delay Differential Equation and a Two-Point Second-Order
Boundary Value Problems in Banach Spaces |
F. Akutsah,
A. A. Mebawondu,
P. Pillay,
O. Babasola and
O. K. Narain |
|
7 |
Preserver of Local Spectrum of Skew-product Operators
|
R.
Parvinianzadeh,
M.
Asadipour and
J. Pazhman |
|
8 |
Application of Chebyshev Polynomials to Volterra-Fredholm Integral
Equations
|
A. Lakhal,
M. Nadir
and M. N. Nadir |
|
9 |
Two
Geometric Constants Related to Isosceles Orthogonality on Banach Space
|
H. Xie,
Q. Liu and
Y. Li |
|
10 |
Estimation for Bounded Solutions of Some Nonlinear Integral Inequalities
with Delay in Several Variables
|
Smakdji
Mohamed Elhadi,
Denche
Mouhamed and
Khellaf
Hassane |
|
11 |
Additive Mappings on Semiprime Rings Functioning as Centralizers
|
A. Z. Ansari
and F. Shujat |
|
12 |
Uniqueness Problems for Difference Polynomials Sharing a Non-Zero
Polynomial of Certain Degree With Finite Weight
|
V. Priyanka,
S.
Rajeshwari and
V. Husna |
|
13 |
Bounds for the Extremal Eigenvalues of Positive Definite Matrices
|
S. Singh
and P. Singh |
|
14 |
On
Statistically Φ-Convergence
|
Supama |
|
15 |
Fekete Szegö problem on the Class of
Bazilevič functions B1(α)
related to the Lemniscate Bernoulli
|
N. M. Asih,
Marjono,
Sa'adatul Fitri,
Ratno Bagus
Edy Wibowo |
|
16 |
SQIRV Model for Omicron Variant with Time Delay
|
S. Dickson,
S.
Padmasekaran,
G. E.
Chatzarakis and
S. L.
Panetsos |
|
17 |
New Refinements for Integral and Sum Forms of Generalized Hölder
Inequality For N Term
|
M. Jakfar,
Manuharawati,
D. Savitri |
|
18 |
Walrasian Equilibrium for Set-valued Mapping
|
M. Muslikh,
R.B.E Wibowo,
S. Fitri |
